Rationalize the Denominator and Simplify$\frac{\sqrt{3}-10}{\sqrt{7}+4}$ A)$\frac{\sqrt{21}+40-10 \sqrt{7}-4 \sqrt{3}}{-9}$ B)$\frac{\sqrt{21}+40-10 \sqrt{7}-4 \sqrt{3}}{23}$

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The Answer of Rationalize the Denominator and Simplify$\frac{\sqrt{3}-10}{\sqrt{7}+4}$ A)$\frac{\sqrt{21}+40-10 \sqrt{7}-4 \sqrt{3}}{-9}$ B)$\frac{\sqrt{21}+40-10 \sqrt{7}-4 \sqrt{3}}{23}$

Rationalize the Denominator and Simplify $\frac{\sqrt{3}-10}{\sqrt{7}+4}$ A) $\frac{\sqrt{21}+40-10 \sqrt{7}-4 \sqrt{3}}{-9}$ B) $\frac{\sqrt{21}+40-10 \sqrt{7}-4 \sqrt{3}}{23}$

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Rationalize the Denominator and Simplify 3−107+4\frac{\sqrt{3}-10}{\sqrt{7}+4}7​+43​−10​ A) 21+40−107−43−9\frac{\sqrt{21}+40-10 \sqrt{7}-4 \sqrt{3}}{-9}−921​+40−107​−43​​ B) 21+40−107−4323\frac{\sqrt{21}+40-10 \sqrt{7}-4 \sqrt{3}}{23}2321​+40−107​−43​​

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Rationalize the Denominator and Simplify $\frac{\sqrt{3}-10}{\sqrt{7}+4}$ A) $\frac{\sqrt{21}+40-10 \sqrt{7}-4 \sqrt{3}}{-9}$ B) $\frac{\sqrt{21}+40-10 \sqrt{7}-4 \sqrt{3}}{23}$

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